Wolfram Demonstrations Project
Tiling
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Demonstrations 221 - 240 of 389
Neat Alternating Tilings of the PlaneCairo TilingK-Tiling the Plane with a Minkowski Sum of SegmentsEscher's Method Applied to Created Celtic DesignsIrregular Tilings
Neat Alternating Tilings of the Plane
Cairo Tiling
K-Tiling the Plane with a Minkowski Sum of Segments
Escher's Method Applied to Created Celtic Designs
Irregular Tilings
Zonotope Construction via Shephard's TheoremRadial TilingQuasicrystalsTiling the Octahedron and the Plane with Tiling of a HexagramTwist-Hinged Dissection of a Hexagram to Two Hexagons
Zonotope Construction via Shephard's Theorem
Radial Tiling
Quasicrystals
Tiling the Octahedron and the Plane with Tiling of a Hexagram
Twist-Hinged Dissection of a Hexagram to Two Hexagons
Dissecting a Net of a Gyroelongated Square DipyramidDissecting the Net of an Octahedron to the Net of a TetrahedronTheobald's Dissection of the Net of a Cube to the Net of a Regular TetrahedronTiling with PentominosRolling a Cube on a Chessboard
Dissecting a Net of a Gyroelongated Square Dipyramid
Dissecting the Net of an Octahedron to the Net of a Tetrahedron
Theobald's Dissection of the Net of a Cube to the Net of a Regular Tetrahedron
Tiling with Pentominos
Rolling a Cube on a Chessboard
Jug-to-Square DissectionMondrian PuzzlesMoiré Patterns and Commensurability in Rotated Graphene BilayersNowhere-Neat Squaring the SquareTwist-Hinged Dissection That Doubles the Sides of a Polygon
Jug-to-Square Dissection
Mondrian Puzzles
Moiré Patterns and Commensurability in Rotated Graphene Bilayers
Nowhere-Neat Squaring the Square
Twist-Hinged Dissection That Doubles the Sides of a Polygon

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